How is HPBW estimated from gain or aperture?
For a uniformly illuminated circular aperture of diameter D, the standard approximation is HPBW in degrees equals 70 lambda over D. From gain, the standard approximation is gain in linear units equals 27000 divided by the product of E plane and H plane beamwidths in degrees, which inverts to HPBW estimation when one beamwidth is known or assumed equal to the other. The calculator uses these standard approximations and surfaces the formula chosen in the calculation trace so the assumptions are visible.
Why are there two gain methods and why do they disagree?
The aperture method G equals 4 pi A eta over lambda squared computes gain from the physical aperture and assumed efficiency. The beamwidth method G equals 27000 over (theta E times theta H) computes gain from observed beamwidths. Both are approximations. Real antennas have illumination tapers, sidelobes, and pattern asymmetries that the simple formulas do not capture, so the two methods typically disagree by 10 to 20 per cent. The calculator surfaces both with an agreement badge so the natural spread is visible rather than hidden behind a single false precision number.
What is the far field distance and why does it matter?
Beamwidth and footprint calculations assume the observation point is in the far field of the antenna, which means the radiation pattern has fully formed. The Fraunhofer far field distance 2 D squared over lambda is the standard threshold. Closer than this, near field effects dominate and the calculated beamwidth and footprint are not physically meaningful. The calculator computes this distance and flags whether the configured range is in valid far field.
How is mis pointing loss calculated?
Standard Gaussian approximation delta G in dB equals 12 times (theta over HPBW) squared, where theta is the pointing offset and HPBW is the half power beamwidth. This is exact at the half power point (theta equals HPBW divided by 2 gives delta G equals 3 dB). The calculator plots the curve out to large offsets and marks the minus 1, minus 3, and minus 10 dB points so the pointing tolerance budget is directly visible.
What inputs does the mixed unit text parser accept?
Frequency in Hz, kHz, MHz, GHz, or THz. Wavelength in mm, cm, m, or km. Aperture in mm, cm, m, in, or ft. Range in m or km. Examples include 6 GHz, 1200 mm, 2 km, 18 inches, 30 ft. The parser handles plural and abbreviated forms naturally so the input is accepted in whatever form is on the engineer datasheet or napkin sketch.
How is this different from the Parabolic Antenna Calculator?
The Parabolic Antenna Calculator focuses specifically on dish reflectors with deep parabolic reflector physics (gain, directivity, HPBW, effective aperture, Fraunhofer distance) and is the right tool when the question is what a particular dish does. The Beamwidth Calculator is the integrator workflow for any antenna shape (dish, horn, patch, sector, custom), structured around the integrator tasks (estimate, size for coverage, alignment, aperture to beam) rather than antenna type. Use the Parabolic Antenna Calculator for dish detail. Use the Beamwidth Calculator for general integrator tasks across any antenna.
How does this support installation and acceptance work?
Mount precision is sized directly from the mis pointing loss curve. Wind and structural sag budgets translate directly into dB cost via the same curve. Acceptance testing benefits from the explicit far field validity check so range measurements are not invalidated by near field artefacts. Footprint output supports satellite and sector coverage diagrams. Together they cover the antenna sizing, mount specification, and acceptance test workflows that integrators run repeatedly.
Does any data leave my browser?
No. The calculator runs entirely in your browser. No antenna geometry, gain, or coverage data is submitted to a server. Useful for commercially confidential infrastructure planning, defence and security antenna design, and environments where information security policy prohibits sending engineering data to third party services.